Find the Jordan Canonical Form that is similar to the idempotent matrix $A$.
I know that since $A=A^2$ then $A(A-I)=0$ so the minimal polynomial is $m_A(\lambda)=\lambda(\lambda-1)$.
I also know that the largest Jordan block corresponding to $\lambda=0$ and $\lambda=1$ have the size $1 \mathrm x1$
But I don't really how to continue from here. I would really appreciate some help